Shockwave lithotripsy repeatedly focuses shockwaves on kidney stones to
induce their fracture, partially through cavitation erosion. A typical side
effect of the procedure is hemorrhage, which is potentially the result of the
growth and collapse of bubbles inside blood vessels. To identify the mechanisms
by which shock-induced collapse could lead to the onset of injury, we study an
idealized problem involving a preexisting bubble in a deformable vessel. We
utilize a high-order accurate, shock- and interface-capturing, finite-volume
scheme and simulate the three-dimensional shock-induced collapse of an air
bubble immersed in a cylindrical water column which is embedded in a
gelatin/water mixture. The mixture is a soft tissue simulant, 10%
gelatin by weight, and is modeled by the stiffened gas equation of state. The
bubble dynamics of this model configuration are characterized by the collapse of
the bubble and its subsequent jetting in the direction of the propagation of the
shockwave. The vessel wall, which is defined by the material interface between
the water and gelatin/water mixture, is invaginated by the collapse and
distended by the impact of the jet. The present results show that the highest
measured pressures and deformations occur when the volumetric confinement of the
bubble is strongest, the bubble is nearest the vessel wall and/or the angle of
incidence of the shockwave reduces the distance between the jet tip and the
nearest vessel surface. For a particular case considered, the 40 MPa shockwave
utilized in this study to collapse the bubble generated a vessel wall pressure
of almost 450 MPa and produced both an invagination and distention of nearly
50% of the initial vessel radius on a 𝒪(10) ns timescale. These
results are indicative of the significant potential of shock-induced collapse to
contribute to the injury of blood vessels in shockwave lithotripsy.